## Philosophy Lexicon of Arguments | |||

Author | Item | Excerpt | Meta data |
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Books on Amazon |
II, 147ff Untranslatable/Translation/Extension/Deflationism/Field: Problem: Incorporation of untranslatable sentences. - solution potential extension of one's own language by accepting truth-preservation in conclusion. --- II 148 Names by Index: "Georg-i": the George, to which Mary refered at the occasion of Z. --- II 149 Pro sentence theory: "UTT Guru, Z": the sentence the Guru uttered at Z. - The special sentence is then superfluous. --- II 152 Disquotational truth: Problem: untranslatable sentences are not disquotational true. --- II 161 Definition quasi-translation/Definition quasi-meaning/FieldVsChurch/FieldVsSchiffer/Field: this is what most understand as meaning. - Not literal translation but reproduction as the interpreter understands the use of the corresponding words in his own language at the point of time in his actual world. - Comparison: is preserved in the quasi-translation at the moment, not in a literal translation. Sententialism/Sententionalism/Field: Thesis: If we say that someone says that snow is white, we express a relation between the person and the sentence. - 1. Quasi-translation and quasi-meaning instead of literal. - 2. "La neige est blanche" quasi-means the same as #Snow is white# - (#) what stands between #, should be further translated (quasi-). - In quasi-translation, the quasi-meaning is preserved. --- II 273 Translation/Parameter/Field: in many cases, the relativization of the translation to a parameter is necessary to make it recognizable as a translation. - E.g. "finite": the non-standard argument tells us that there are strange models, so that "is in the extension of "finite" in M" functions as a "translation" of "finite" which maintains the inferential role of all what we say in pure mathematics. - N.B.: "Is in the extension of "finite" in M" is a parameterized expression. - Solution: what we are doing is to "translate" the one-digit predicate "finite" into the two-digit predicate "is in the extension of "finite" in x", along with the statements to determine the value of x on a model M with the necessary characteristics. |
Fie I H. Field Realism, Mathematics and Modality Oxford New York 1989 Fie II H. Field Truth and the Absence of Fact Oxford New York 2001 Fie III H. Field Science without numbers Princeton New Jersey 1980 |

> Counter arguments against **Field**

> Counter arguments in relation to **Translation**

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Ed. Martin Schulz, access date 2017-05-27